Date: Tue, 7 Jul 2020 12:02:47 +0200 From: Niclas Zeising <zeising@freebsd.org> To: Robert Cina <transitive@gmail.com>, freebsd-ports@freebsd.org Subject: Re: need help with a poudriere build error of the port math/maxima Message-ID: <7df2d301-987e-e6ec-1e2e-7c35a269e538@freebsd.org> In-Reply-To: <CABYcfLX5ROBc2rSPj_FH7yTM0zH=R3Gr3HxgVAK-iwKbmxhuVw@mail.gmail.com> References: <CABYcfLUsQoSYoPs%2BkvZpko=2w7czeNdO=B%2BYQDhd0Ab4kdnTuA@mail.gmail.com> <20200706202342.GF84043@graf.pompo.net> <CABYcfLX5ROBc2rSPj_FH7yTM0zH=R3Gr3HxgVAK-iwKbmxhuVw@mail.gmail.com>
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On 2020-07-07 02:03, Robert Cina wrote: >=20 >=20 > On Mon, Jul 6, 2020 at 4:23 PM Thierry Thomas <thierry@freebsd.org=20 > <mailto:thierry@freebsd.org>> wrote: >=20 > Le lun.=C2=A0 6 juil. 20 =C3=A0 20:06:47 +0200, Robert Cina > <transitive@gmail.com <mailto:transitive@gmail.com>> > =C2=A0=C3=A9crivait=C2=A0: >=20 > > Hi, I need help with creating a patch for a poudriere build erro= r I'm > > experiencing for the port math/maxima using 12.1 stable amd64. >=20 > Hello, >=20 > > I have filed a bug #247805 for the issue and was told there is n= o > > maintainer for this port and I should create a patch for it > myself. The > > only problem is I don't know where to start to debug the specifi= c > error in > > question. >=20 > I have not yet tested the committed version, but previously I teste= d the > version proposed in Phabricator at: > https://reviews.freebsd.org/rP541227 > and it built fine, either in poudriere or as a port in my workstati= on > (I=C2=B4m still using it to run Sage). >=20 >=20 > I checked out r541227 version of the port and tried building the maxima= =20 > port with poudriere 12.1 stable and it failed to build for me with the=20 > same issue from bug #247805.=C2=A0 However, when building on my worksta= tion=20 > outside of poudriere with the latest version r541376 I was able to=20 > successfully build and install maxima. I am not sure what the differenc= e=20 > is and why it fails at the staging phase when I use poudriere.=C2=A0 If= =20 > anyone can add some insight it is welcome. Hi! Just a FYI, I can reproduce this in poudriere as well. I'm nost super=20 familiar with math/maxima, but I'll have a look and see what I find. Regards --=20 Niclas Zeising
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